HAL Id: in2p3-00020396
http://hal.in2p3.fr/in2p3-00020396 Submitted on 30 Jan 2004
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A new generation detector for supersymmetric particles search by direct detection : MACHe3
Emmanuel Moulin, D. Santos, G. Perrin, G. Duhamel, F. Naraghi, Yu.M. Bunkov, H. Godfrin
To cite this version:
A new generation detector for
supersymmetric particles search
by direct detection :
MACHe3
,
MA
trix of
C
ells of
superfluid
He
lium
3
ISN-CRTBT collaboration:
•ISN : D. SANTOS, G. PERRIN, G. DUHAMEL, F. NARAGHI, E. MOULIN
•CRTBT : Yu. M. BUNKOV, H. GODFRIN Emmanuel MOULIN
Main topics :
¾ Cosmological evidence for cold non-baryonic dark matter
¾ WIMP candidate : the neutralino
¾ MACHe3 project : Î detection principle Î detection threshold Î events ¾ Results : Î neutrons spectrum
Î simulation of muons (with GEANT3.21)
Î muons spectrum
Evidence for
non-baryonic
dark matter
:
Ωtot = Ωγ + ΩΛ + ΩΜ , Ωtot ~ 1 (CMB) Ωγ ∼ 5×10−5 negligible ΩΛ ∼ 0.7 (SNIa) ΩΜ ∼ 0.3 (clusters of galaxies) ΩΒ ∼ 0.04 (BBN) : ΩΒ < ΩΜ ΩΜ= ΩΒ + ΩHDM+ ΩCDMWIMPs candidate for
cold non-baryonic dark matter
:
the neutralino
χ
➘ cold non-baryonic dark matter is favoured (structures formation in the Universe)
➘ characteristics of WIMPs ( Weakly Interactive
Massive Particles ) :
• masses : from 30 GeV/c2 up to few TeV/c2 • weak cross section : < 10-2 pb
• neutral of charge and color
➘ SUSY ⇒ lightest supersymmetric particle (LSP) : the neutralino χ (with R-parity conserved)
• belongs to WIMPs’ class
MACHe3 project for neutralinos
χ
detection from galactic halo :
• Measure of energy deposited by elastic scattering of χ on 3He target nucleus
• 3He as sensitive medium :
- superfluid 3He : T ~ 100 µK
- very low energy gap of quasiparticles :
threshold of 1 keV
⇒ ability of detecting weak recoil energies • Main contributions to the background :
¾ gammas, neutrons, muons
¾ protons, α particles (negligible) ¾ micro-vibrations
• Main interesting features : ¾ high purity 3He
¾ spin 1/2 (axial interaction) ¾ neutron capture process
CRTBT experimental hall :
• cryostat • 5 cm thick
lead shield
Bolometer cell :
• Operating mode : Lancaster type bolometer
damping effect on the vibrating wire of the
quasiparticles cloud produced by an incoming particle interacting inside the cell
• Measure : damping linked to the frequency width
χ event in the granular detector :
➘ Elastic scattering on 3He nucleus :
⇒ χ event defined by an energy deposit ≤ 6 keV
➘ The whole energy is deposited in a single cell ⇒ systematic discrimination compared with other
events
➘ Expected event rate :
R = 1400 × σ (pb) / Mχ (GeV/c2) [kg−1 day-1]
With σ ∼ 10−2 pb and Mχ ∼ 30 GeV/c2
⇒ R ~ 7 × 10-2 kg−1 day-1
(
)
E m M m M v m v r e c u l H e H e H e m a x = + ≅ 2 3 2 3 3 2 2 2 2 χ χ➘ 2 contributions to the elastic scattering on nucleon :
• scalar interaction : ~ 10-6 pb
➘ low frequency modulation ➘ micro-vibrations
➘ very low micro-vibrations
Raw data at 100
µΚ
:
Sensitivity of the cell :
Acquisition spectrum at 100 µK, without source : ➘ 3 peaks of about 10 keV
➘ detection of structures of about 1 keV ⇒ very promising results and :
- improvement of acquisition system - understanding of micro-vibrations
peaks at 11.2 keV
Discrimination of the different
contributions of background
for WIMPs detection :
➘ γ rays (natural radioactivity) :
40K, 214Bi, 214Pb, 220Ac et 222Rn
Î Compton effect >> photoelectric effect : σcom / σpho ~ 10 (at 100 keV)
➘ neutrons (considered as ultimate noise) : Î neutron capture process by the target
nucleus, enhanced after thermalization : σcap / σela ~ 10 (at 1 keV)
➘ cosmic muons (energy ~ 2 GeV) : Î energy loss in 3He by ionization
Neutrons separation by capture
process by
3He nucleus :
➘ Neutron capture : exoenergetic reaction n + 3He p + 3H + 764 keV
➘ Experiments with Am/Be source ➘ Acquisition time : 4.6 h, à 100 µK
➘ Position of the peak : 650 keV, width 20 keV ⇒ energy resolution of 3 %
rate : 0.5 min-1
➘ Shift compared with the expectation value of 764 keV:
• vortices creation (Kibble mechanism) • UV photons emission
Muons simulation :
➘ Estimate of the expectation counting rate by the single cell prototype : 0.36 min-1
➘ Simulation of muons inside the cell with
GEANT3.21 :
• energy : 2 GeV
• draw of the muons generator :
Muons spectrum :
➘ Counting rate (muons + γ) similar to
estimate ~ 0.36 min-1 (due to the fact of a low
rate of γ : ~ 0.01 min-1)
➘ Shift compared with the simulation : Î mechanism of UV photons emission ?
67.5 keV
➘ Acquisition time 19 h, at 100 µK ¾ Peak at 45 ± 5 keV
Conclusions :
➘ Two major contributions to background are experimentally shown :
• clear separation of thermal neutrons • detection of cosmic muons
➘ Simulation of muons inside the detector with GEANT3.21
Prospects :
➘ Improvement of the analysis method
➘ A better understanding of background caused by
micro-vibrations is necessary (shape of these peaks would be more symmetric)
➘ Wavelets treatment is investigated
➘ Calibration at low energy : electron conversion
source of 57Co with 7, 14, 115 and 129 keV lines is
considered
Complementarity of MACHe3
with existing projects :
• exclusion limits from Edelweiss, CDMS experiments as well as the DAMA region
• dotted lines indicate projected limits of CRESST and CDMS experiments
Natural radioactivity :
➘ Experiment with a Germanium detector :
⇒ radioactive contamination: 40K, 214Bi, 214Pb et 220Ac
⇒ counting rate
➘ GEANT3.21 simulation with : • Germanium cell
• Helium cell
⇒ ratio of the number of the detected counts ➘ Sources γ : 137Cs and 60Co
• counting rate :
- 137Cs : 0.03 s-1
- 60Co : 0.01 s-1
• in agreement with estimate ➘ γ counting rate without source :
• 0.2 min-1
• with a lead shield (5 cm) : 0.01 min-1
⇒ low sensivity of the detector for γ of natural
χ event rate
in the MACHe3 detector
:
¾ Expression of event rate ( 1st approximation) :
R = σ <v> ( ρ0 / Mχ ) × ( M det / m3He ) thus, R = 1400 × σ (pb) / Mχ (GeV/c2) [kg−1 day-1] with : <v> ∼ 270 km s-1 ρ0 ~ 0.3 GeV/c2 cm-3 m3He = 2.81 GeV/c2
¾ For σ ∼ 10−2 pb and Mχ ∼ 30 GeV/c2
Evaluation the
χ relic density
in the Universe :
➘ χ equilibrum density : ➘ Freezeout equation : resolution with neq χ ⇒(logarithmic corrrections are neglected) ➘ For a radiative universe :
Data analysis procedure in
three steps :
- systematic subtraction of the low frequency modulation (polynom of order 5)
- deconvolution
Principle of data analysis :
• raw spectrum f(t) :
with g(t) response function of the wire
h(t) Dirac comb - Fourier transform of f(t) :
- with inverse Fourier transform :
• use of a reference peak for deconvolution :
- at equal temperature, peaks have the same shape: ➘ rising time : 1 s
➘ descending time (at half height) : 10 s (at 100µK)
- descending time : function of the running